1. A computational study on the MHD Casson fluid flow with thermal radiation and variable physical properties under the influence of Soret and Dufour effects.
- Author
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Govindaraj, N., Iyyappan, G., Singh, A. K., Shukla, Pankaj, and Roy, S.
- Subjects
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HEAT radiation & absorption , *THERMOPHORESIS , *FLUID flow , *FREE convection , *BROWNIAN motion , *FINITE difference method , *BUOYANCY - Abstract
This research study discusses the flow of a magnetohydrodynamic Casson fluid under the influence of Soret, Dufour, and thermal radiation. Nonlinear partial differential equation (PDE) of governing equations is transformed into a dimensionless version of the modified PDEs presented in terms of dimensionless parameters. The solution of coupled PDEs is obtained by the finite difference method with a combination of the quasilinearization technique. The effects of various dimensionless parameters are shown graphically, such as buoyancy force (λ $\lambda $), concentration buoyancy force (λC) $({\lambda }_{{\rm{C}}})$, Casson parameter (β $\beta $), magnetic parameter (H $H$), thermal radiation (Rd $Rd$), Darcy parameter (K0 ${K}_{0}$), Forchheimer (fr), Dufour (Df ${D}_{f}$), Soret (Sor), Brownian motion (Nb $Nb$), thermopohersis (Nt $Nt$), and Lewis number (Le $Le$). Prevention of heat transfer in the industrial system is critical, the velocity behavior (F $F$), thermal variation (θ $\theta $), and concentration profile (ϕ $\phi $) are more prominent in the roles of coal, gas, and solar thermal collectors. [ABSTRACT FROM AUTHOR]
- Published
- 2022
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